Results for 'Schrödinger’s equation'

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  1.  12
    A 4*4 Schroedinger equation from relativistic total energy with a 2*2 Lorentz invariant solution.Han Geurdes - 2018 - High Energy Density Physics 26:10.1016/j.hedp.2017.12.004.
    Abstract In this paper an algebraic method is presented to derive a 4 × 4 Hermitian Schrödinger equation from with and . The latter operator replacement is a common procedure in a quantum description of the total energy. In the derivation we don’t make use of Dirac’s method of four vectors. Moreover, the root operator isn’t squared either. Instead, use is made of the algebra of operators to derive a Hermitian matrix Schrödinger equation. We believe that new physics (...)
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  2. General non-square systems of linear equations in single-valued triangular neutrosophic number environment.S. A. Edalatpanah - 2020 - In Florentin Smarandache & Said Broumi (eds.), Neutrosophic Theories in Communication, Management and Information Technology. New York: Nova Science Publishers.
     
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  3. Connectionist learning models for application problems involving differential and integral equations.S. Mall, S. K. Jeswal & S. Chakraverty - 2020 - In Snehashish Chakraverty (ed.), Mathematical methods in interdisciplinary sciences. Hoboken, NJ: Wiley.
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  4.  12
    Globalization and self-regulation: the crucial role that corporate codes of conduct play in global business.S. Prakash Sethi (ed.) - 2011 - New York: Palgrave-Macmillan.
    It is imperative for the business community to act now to create global, industry-wide standards of conduct. Corporate strategy expert S. Prakash Sethi along with notable experts on issues of global codes of conduct take an in-depth look at global structures and how regulation works from a corporate perspective, providing case studies of several industries and governments who have begun implementing voluntary codes of conducts, including Equator Principles, ICMM, and The Kimberly Process._ He assesses the many types of self-regulations that (...)
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  5. Arbitrary order differential equations with fuzzy parameters.T. Allahviranloo & S. Salahshour - 2020 - In Snehashish Chakraverty (ed.), Mathematical methods in interdisciplinary sciences. Hoboken, NJ: Wiley.
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  6.  55
    Cartan–Weyl Dirac and Laplacian Operators, Brownian Motions: The Quantum Potential and Scalar Curvature, Maxwell’s and Dirac-Hestenes Equations, and Supersymmetric Systems. [REVIEW]Diego L. Rapoport - 2005 - Foundations of Physics 35 (8):1383-1431.
    We present the Dirac and Laplacian operators on Clifford bundles over space–time, associated to metric compatible linear connections of Cartan–Weyl, with trace-torsion, Q. In the case of nondegenerate metrics, we obtain a theory of generalized Brownian motions whose drift is the metric conjugate of Q. We give the constitutive equations for Q. We find that it contains Maxwell’s equations, characterized by two potentials, an harmonic one which has a zero field (Bohm-Aharonov potential) and a coexact term that generalizes the Hertz (...)
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  7.  13
    Mechanical Model of Maxwell’s Equations and of Lorentz Transformations.Lachezar S. Simeonov - 2022 - Foundations of Physics 52 (3):1-22.
    We present a mechanical model of a quasi-elastic body which reproduces Maxwell’s equations with charges and currents. Major criticism against mechanical models of electrodynamics is that any presence of charges in the known models appears to violate the continuity equation of the aether and it remains a mystery as to where the aether goes and whence it comes. We propose a solution to the mystery—in the present model the aether is always conserved. Interestingly it turns out that the charge (...)
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  8.  11
    Ibn al-Zarqālluh’s discovery of the annual equation of the Moon.S. Mohammad Mozaffari - forthcoming - Archive for History of Exact Sciences:1-34.
    Ibn al-Zarqālluh (al-Andalus, d. 1100) introduced a new inequality in the longitudinal motion of the Moon into Ptolemy’s lunar model with the amplitude of 24′, which periodically changes in terms of a sine function with the distance in longitude between the mean Moon and the solar apogee as the variable. It can be shown that the discovery had its roots in his examination of the discrepancies between the times of the lunar eclipses he obtained from the data of his eclipse (...)
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  9.  75
    Living in the borderland: the evolution of consciousness and the challenge of healing trauma.Jerome S. Bernstein - 2005 - New York: Routledge, Taylor & Francis Group.
    Living in the Borderland addresses the evolution of Western consciousness and describes the emergence of the "Borderland," a spectrum of reality that is beyond the rational yet is palpable to an increasing number of individuals. Building on Jungian theory, Jerome Bernstein argues that a greater openness to transrational reality experienced by Borderland personalities allows new possibilities for understanding and healing confounding clinical and developmental enigmas." "Living in the Borderland challenges the standard clinical model, which views normality as an absence of (...)
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  10.  21
    Polanyi’s Problematic ‘Man in Thought’.S. R. Jha - 1999 - Tradition and Discovery 26 (3):15-23.
    Polanyi’s philosophy of “man in thought,” by all appearances, chronologically and structurally, seems to be founded on his epistemology. Polanyi’s epistemology of tacit knowing as integration is teleological. By his “ontological equation,” he patterned comprehensive (and complex) entities as emergence on his epistemology. This forces him to make puzzling formulaic statements which land him in trouble with fellow scientists. The equation also lends itself to unwarranted problematic interpretations. The exploration leads me to suggest that Polanyi may be understood (...)
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  11.  9
    The Reality of the Past.S. Alexander - 2021 - In A. R. J. Fisher (ed.), Marking the Centenary of Samuel Alexander’s Space, Time and Deity. Basingstoke: Palgrave Macmillan. pp. 41-58.
    This chapter focuses on the ontological nature of the past and our experience of the present in relation to the actual. It is argued that philosophers mistakenly equate the real with the actual. The actual is what is presented to us in experience, but what is presented to us in experience is confined to the present; so one might think that it follows that only the present is real. This presentist theory is subsequently rejected. Past, present and future are real (...)
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  12.  12
    The study of partial differential equations of the first order in the 18th and 19th centuries.S. S. Demidov - 1982 - Archive for History of Exact Sciences 26 (4):325-350.
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  13. Individual and Essence in Aristotle's Metaphysics.S. Marc Cohen - 1978 - Paideia (Special Aristotle Edition):75-85.
    Aristotle's claim in Metaphysics Z.6 that "each substance is the same as its essence" has long puzzled commentators. For it seems to conflict with two other Aristotelian theses: (1) primary substances are individuals (e.g., Socrates and Callias), and (2) essences are universals (e.g., Man and Horse). Three traditional solutions to this difficulty are considered and rejected. Instead, to make the Z.6 equation consistent with (1) and (2), I propose that it be interpreted to be making something other than a (...)
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  14.  72
    A Note on Stress-Tensors, Conservation and Equations of Motion.S. Deser - 2005 - Foundations of Physics 35 (11):1935-1940.
    Some unusual relations between stress tensors, conservation and equations of motion are briefly reviewed.
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  15.  4
    The Givenness of Desire: Concrete Subjectivity and the Natural Desire to See God.Randall S. Rosenberg - 2017 - University of Toronto Press.
    "In The Givenness of Desire, Randall S. Rosenberg examines the human desire for God through the lens of Lonergan's "concrete subjectivity." Rosenberg engages and integrates two major scholarly developments: the tension between Neo-Thomists and scholars of Henri de Lubac over our natural desire to see God and the theological appropriation of the mimetic theory of René Girard, with an emphasis on the saints as models of desire. With Lonergan as an integrating thread, the author engages a variety of thinkers, including (...)
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  16.  10
    Exact solution of the discrete Schrödinger equation for ferromagnetic chains.S. Cojocaru, V. Bârsan & A. Ceulemans - 2006 - Philosophical Magazine 86 (32):4983-4995.
  17. A rigorous analytic solution of nonlinear differential equation of the poisson-bolitzmann type.S. N. Bagchi & G. P. Das - 1965 - In Karl W. Linsenmann (ed.), Proceedings. St. Louis, Lutheran Academy for Scholarship. pp. 29--28.
  18.  11
    The New Defense of Determinism: Neurobiological Reduction.Mehmet Ödemi̇ş - 2021 - Kader 19 (1):29-54.
    Determinist thought with its sui generis view on life, nature and being as a whole is a point of view that could be observed in many different cultures and beliefs. It was thanks to Greek thought that it ceased to be a cultural element and transformed into a systematic cosmology. Schools such as Leucippos, then Democritos and Stoa attempted to integrate the determinist philosophy into ontology and cosmology. In the course of time, physics and metaphysics-based determinism approaches were introduced, and (...)
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  19.  85
    Polanyi’s Problematic ‘Man in Thought’.S. R. Jha - 1999 - Tradition and Discovery 26 (3):15-23.
    Polanyi’s philosophy of “man in thought,” by all appearances, chronologically and structurally, seems to be founded on his epistemology. Polanyi’s epistemology of tacit knowing as integration is teleological. By his “ontological equation,” he patterned comprehensive (and complex) entities as emergence on his epistemology. This forces him to make puzzling formulaic statements which land him in trouble with fellow scientists. The equation also lends itself to unwarranted problematic interpretations. The exploration leads me to suggest that Polanyi may be understood (...)
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  20.  12
    Polanyi’s Problematic ‘Man in Thought’.S. R. Jha - 1999 - Tradition and Discovery 26 (3):15-23.
    Polanyi’s philosophy of “man in thought,” by all appearances, chronologically and structurally, seems to be founded on his epistemology. Polanyi’s epistemology of tacit knowing as integration is teleological. By his “ontological equation,” he patterned comprehensive (and complex) entities as emergence on his epistemology. This forces him to make puzzling formulaic statements which land him in trouble with fellow scientists. The equation also lends itself to unwarranted problematic interpretations. The exploration leads me to suggest that Polanyi may be understood (...)
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  21.  48
    Ground State H-Atom in Born-Infeld Theory.S. Habib Mazharimousavi & M. Halilsoy - 2012 - Foundations of Physics 42 (4):524-530.
    Within the context of Born-Infeld (BI) nonlinear electrodynamics (NED) we revisit the non-relativistic, spinless H-atom. The pair potential computed from the Born-Infeld equations is approximated by the Morse type potential with remarkable fit over the critical region where the convergence of both the short and long distance expansions slows down dramatically. The Morse potential is employed to determine both the ground state energy of the electron and the BI parameter.
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  22.  13
    Crossing symmetry and the relativistic equation for two fermions.S. F. Edwards & P. T. Matthews - 1957 - Philosophical Magazine 2 (19):831-838.
  23. XI Numerical Methods for the Schrodinger Equation and Application-A Modular Method for the Efficient Calculation of Ballistic Transport Through Quantum Billiards.S. Rotter, B. Weingartner, F. Libisch, F. Aigner, J. Feist & J. Burgdorfer - 2006 - In O. Stock & M. Schaerf (eds.), Lecture Notes in Computer Science. Springer Verlag. pp. 586-593.
     
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  24.  16
    A forgotten solar model.S. Mohammad Mozaffari - 2016 - Archive for History of Exact Sciences 70 (3):267-291.
    This paper analyses a kinematic model for the solar motion by Quṭb al-Dīn al-Shīrāzī, a thirteenth-century Iranian astronomer at the Marāgha observatory in northwestern Iran. The purpose of this model is to account for the continuous decrease of the obliquity of the ecliptic and the solar eccentricity since the time of Ptolemy. Shīrāzī puts forward different versions of the model in his three major cosmographical works. In the final version, in his Tuḥfa, the mean ecliptic is defined by an eccentric (...)
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  25.  27
    Dimensions.S. Sterrett - 2022 - In Eleanor Knox & Alastair Wilson (eds.), The Routledge Companion to Philosophy of Physics. London, UK: Routledge.
    This chapter concerns dimensions as the term is used in the physical sciences today. Some key points made are: Quantities of the same kind have the same dimension; but that two quantities have the same dimension does not necessarily mean they are of the same kind. The dimension of a quantity is not determined for a single quantity in isolation, but relative to a system of quantities and the relations that hold between them. Dimensions, units, and quantities are distinct notions. (...)
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  26.  49
    Neurotrauma and the rule of rescue.S. Honeybul, G. R. Gillett, K. M. Ho & C. R. P. Lind - 2011 - Journal of Medical Ethics 37 (12):707-710.
    The rule of rescue describes the powerful human proclivity to rescue identified endangered lives, regardless of cost or risk. Deciding whether or not to perform a decompressive craniectomy as a life-saving or ‘rescue’ procedure for a young person with a severe traumatic brain injury provides a good example of the ethical tensions that occur in these situations. Unfortunately, there comes a point when the primary brain injury is so severe that if the patient survives they are likely to remain severely (...)
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  27.  34
    Equation or Algorithm: Differences and Choosing Between Them.C. Gaucherel & S. Bérard - 2010 - Acta Biotheoretica 59 (1):67-79.
    The issue of whether formal reasoning or a computing-intensive approach is the most efficient manner to address scientific questions is the subject of some considerable debate and pertains not only to the nature of the phenomena and processes investigated by scientists, but also the nature of the equation and algorithm objects they use. Although algorithms and equations both rely on a common background of mathematical language and logic, they nevertheless possess some critical differences. They do not refer to the (...)
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  28.  29
    Equational derivation vs. computation.W. G. Handley & S. S. Wainer - 1994 - Annals of Pure and Applied Logic 70 (1):17-49.
    Subrecursive hierarchy classifications are used to compare the complexities of recursive functions according to their derivations in a version of Kleene's equation calculus, and their computations by term-rewriting. In each case ordinal bounds are assigned, and it turns out that the respective complexity measures are given by a version of the Fast Growing Hierarchy, and the Slow Growing Hierarchy. Known comparisons between the two hierarchies then provide ordinal trade-offs between derivation and computation. Characteristics of some well-known subrecursive classes are (...)
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  29.  32
    Formulation of Spinors in Terms of Gauge Fields.S. R. Vatsya - 2015 - Foundations of Physics 45 (2):142-157.
    It is shown in the present paper that the transformation relating a parallel transported vector in a Weyl space to the original one is the product of a multiplicative gauge transformation and a proper orthochronous Lorentz transformation. Such a Lorentz transformation admits a spinor representation, which is obtained and used to deduce the transportation properties of a Weyl spinor, which are then expressed in terms of a composite gauge group defined as the product of a multiplicative gauge group and the (...)
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  30.  21
    A Hilbert-Style Axiomatisation for Equational Hybrid Logic.Luís S. Barbosa, Manuel A. Martins & Marta Carreteiro - 2014 - Journal of Logic, Language and Information 23 (1):31-52.
    This paper introduces an axiomatisation for equational hybrid logic based on previous axiomatizations and natural deduction systems for propositional and first-order hybrid logic. Its soundness and completeness is discussed. This work is part of a broader research project on the development a general proof calculus for hybrid logics.
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  31. The Preeminence of Use: Reevaluating the Relation Between Use and Exchange in Aristotle’s Economic Thought.Todd S. Mei - 2009 - Journal of the History of Philosophy 47 (4):pp. 523-548.
    Aristotle’s economic thinking in the Nicomachean Ethics 5.5 and Politics 1 provides one of the earliest analyses of the economic nature exchange. Establishing the significance of Aristotle in this area has often led modern commentators to equate Aristotle’s descriptive analysis of use and exchange to the definitions of use-value and exchange-value as it is found in Karl Marx. In this article, I show that Aristotle’s understanding of use and exchange is qualitatively different from this interpretation, focusing in particular on the (...)
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  32. Which Events is the World Made Of?S. Franchi - 2015 - Constructivist Foundations 10 (2):250-252.
    Open peer commentary on the article “What Can the Global Observer Know?” by Diana Gasparyan. Upshot: While I agree with Gasparyan’s incisive critique of the concept of the “general observer,” her use of the concept of “event” is somewhat ambiguous. On the one hand, she equates “events” to Wittgenstein’s and “configurations of objects” or “states of affairs” and she consider the world as a collection of such states of affairs. On the other hand, she cites Badiou’s work in support of (...)
     
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  33.  22
    A transient quantum effect.S. Gudder - 1974 - Foundations of Physics 4 (3):413-416.
    A transient quantum effect is shown to occur for a superposition of stationary states. An alternative to Schrödinger's equation is considered which predicts a transient effect even for energy eigenstates.
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  34.  33
    Population dynamics modelling in an hierarchical arborescent river network: An attempt with salmo trutta.S. Charles, R. Bravo de la Parra, J. P. Mallet, H. Persat & P. Auger - 1998 - Acta Biotheoretica 46 (3):223-234.
    The balance between births and deaths in an age-structured population is strongly influenced by the spatial distribution of sub-populations. Our aim was to describe the demographic process of a fish population in an hierarchical dendritic river network, by taking into account the possible movements of individuals. We tried also to quantify the effect of river network changes (damming or channelling) on the global fish population dynamics. The Salmo trutta life pattern was taken as an example for.We proposed a model which (...)
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  35.  7
    Semiclassical Analysis of the Interaction of the Magnetic Quadrupole Moment of a Neutral Particle with Axial Electric Fields in a Uniformly Rotating Frame.S. L. R. Vieira & K. Bakke - 2020 - Foundations of Physics 50 (7):735-748.
    By exploring the hypothesis of magnetic monopoles, we consider the existence of electric fields produced by magnetic current densities. Then, we consider a uniformly rotating frame with the purpose of searching for effects of rotation on the interaction of axial electric fields with the magnetic quadrupole moment of a neutral particle. Our analysis is made through the WKB approximation. Therefore, by applying the WKB approximation, we search for bound state solutions to the Schrödinger equation in two particular cases.
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  36.  7
    The Korteweg–de Vries equation: its place in the development of nonlinear physics.Peter S. Riseborough - 2011 - Philosophical Magazine 91 (6):997-1006.
  37.  68
    Unified Description of Bianchi Type-I Universe in $$f\,(R)$$ f ( R ) Gravity.S. D. Katore, S. P. Hatkar & R. J. Baxi - 2016 - Foundations of Physics 46 (4):409-427.
    The present study explores the Bianchi type I universe in the frame work of f theory of gravity by considering strange quark matter attached to string cloud and domain walls in the presence and absence of magnetism. Field equations are solved by choosing a constant curvature method. It is found that obtained cosmological models are relevant to the early era of evolution of the universe. The strange quark matter may be a source of string cloud and domain walls.
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  38.  14
    A Fifteenth-Century Planetary Computer: al-Kāshī's "Ṭabaq al-Manāṭeq". II. Longitudes, Distances, and Equations of the Planets.E. S. Kennedy - 1952 - Isis 43 (1):42-50.
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  39.  9
    Stochastic Bohmian and Scaled Trajectories.S. V. Mousavi & S. Miret-Artés - 2022 - Foundations of Physics 52 (4):1-36.
    In this review we deal with open quantum systems within the Bohmian mechanics framework which has the advantage to provide a clear picture of quantum phenomena in terms of trajectories, originally in configuration space. The gradual decoherence process is studied from linear and nonlinear Schrödinger equations through Bohmian trajectories as well as by using the so-called quantum-classical transition differential equation through scaled trajectories. This transition is governed by a continuous parameter, the transition parameter, covering these two extreme open dynamical (...)
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  40.  19
    Electrodynamics in terms of functions over the groupSU(2). I. The equation of the vector potential.A. O. Barut & S. Malin - 1975 - Foundations of Physics 5 (3):375-386.
    This is the first in a series of papers in which a method of harmonic analysis in terms of functions over the groupSU(2) is applied to the description of interaction between matter and the electromagnetic field. Carmeli'sSU(2) formulation of Maxwell's equations is extended to anSU(2) formulation of the equations for the electromagnetic vector potential. The four functions which describe the vector potential are expanded in a generalized Fourier series [SU(2) harmonic analysis] and the equations for the coefficients are derived. These (...)
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  41.  8
    Quantum Hydrodynamics: Kirchhoff Equations.K. V. S. Shiv Chaitanya - 2019 - Foundations of Physics 49 (4):351-364.
    In this paper, we show that the Kirchhoff equations are derived from the Schrödinger equation by assuming the wave function to be a polynomial like solution. These Kirchhoff equations describe the evolution of n point vortices in hydrodynamics. In two dimensions, Kirchhoff equations are used to demonstrate the solution to single particle Laughlin wave function as complex Hermite polynomials. We also show that the equation for optical vortices, a two dimentional system, is derived from Kirchhoff equation by (...)
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  42.  3
    A lost chapter in the pre-history of algebraic analysis: Whittaker on contact transformations.S. C. Coutinho - 2010 - Archive for History of Exact Sciences 64 (6):665-706.
    In the early 1930s W. O. Kermack and W. H. McCrea published three papers in which they attempted to prove a result of E. T. Whittaker on the solution of differential equations. In modern parlance, their key idea consisted in using quantized contact transformations over an algebra of differential operators. Although their papers do not seem to have had any impact, either then or at any later time, the same ideas were independently developed in the 1960–1980s in the framework of (...)
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  43.  29
    Gravitational field equations based on Finsler geometry.G. S. Asanov - 1983 - Foundations of Physics 13 (5):501-527.
    The analysis of a previous paper (see Ref. 1), in which the possibility of a Finslerian generalization of the equations of motion of gravitational field sources was demonstrated, is extended by developing the Finslerian generalization of the gravitational field equations on the basis of the complete contractionK = K lj lj of the Finslerian curvature tensorK l j hk (x, y). The relevant Lagrangian is constructed by the replacement of the directional variabley i inK by a vector fieldy i (x), (...)
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  44.  83
    Relativistic Mechanics of Continuous Media.S. Sklarz & L. P. Horwitz - 2001 - Foundations of Physics 31 (6):909-934.
    In this work we study the relativistic mechanics of continuous media on a fundamental level using a manifestly covariant proper time procedure. We formulate equations of motion and continuity (and constitutive equations) that are the starting point for any calculations regarding continuous media. In the force free limit, the standard relativistic equations are regained, so that these equations can be regarded as a generalization of the standard procedure. In the case of an inviscid fluid we derive an analogue of the (...)
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  45.  30
    Computably Enumerable Reals and Uniformly Presentable Ideals.S. A. Terwijn & R. Downey - 2002 - Mathematical Logic Quarterly 48 (S1):29-40.
    We study the relationship between a computably enumerable real and its presentations. A set A presents a computably enumerable real α if A is a computably enumerable prefix-free set of strings such that equation image. Note that equation image is precisely the measure of the set of reals that have a string in A as an initial segment. So we will simply abbreviate equation image by μ. It is known that whenever A so presents α then A (...)
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  46.  12
    Patient consultation survey in an ophthalmic outpatient department.S. A. Aslam, P. Colapinto, H. G. Sheth & R. Jain - 2007 - Journal of Medical Ethics 33 (3):134-135.
    Introduction: Consultation methods differ between medical practitioners depending on the individual setting. However, the central tenet to the doctor–patient relationship is the issue of confidentiality. This prospective survey highlights patient attitudes towards consultation methods in the setting of an ophthalmic outpatient department. Method: Questionnaires were completed by 100 consecutive patients, who had been seen by an ophthalmologist in a single room, which had a joint doctor–patient consultation occurring simultaneously. Results: Each question of all 100 questionnaires was completed. 58% of patients (...)
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  47.  25
    The Logistic Equation and Population Decline.Joseph S. Fulda - 1981 - Journal of Theoretical Biology 91 (2):255-259.
    A demonstration of two difficulties, both prevalent, in modeling. The first is scopal errors, which are often hard to detect because of their subtlety. The second is that two equations, though facially identical, are implicitly conjoined to /different/ inequalities, limiting the range of the variables or parameters in the equations, thereby changing the (here, ecological) interpretation of the equation, and thus its meaning, and therefore whether it is or is not an adequate model.
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  48.  44
    Exchange Degeneracy of Relativistic Two-Particle Quantum States.S. Rupp, S. Hunzinger & M. Sorg - 2002 - Foundations of Physics 32 (5):705-750.
    The phenomenon of exchange degeneracy of 2-particle quantum states is studied in detail within the framework of Relativistic Schrödinger Theory (RST). In conventional quantum theory this kind of degeneracy refers to the circumstance that, under neglection of the interparticle interactions, symmetric and anti-symmetric 2-particle states have identical energy eigenvalues. However the analogous effect of RST degeneracy is rather related to the emergence of two types of mixtures (positive and negative) in connection with the vanishing or non-vanishing of certain components of (...)
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  49.  53
    On probability theory and probabilistic physics—Axiomatics and methodology.L. S. Mayants - 1973 - Foundations of Physics 3 (4):413-433.
    A new formulation involving fulfillment of all the Kolmogorov axioms is suggested for acomplete probability theory. This proves to be not a purely mathematical discipline. Probability theory deals with abstract objects—images of various classes of concrete objects—whereas experimental statistics deals with concrete objects alone. Both have to be taken into account. Quantum physics and classical statistical physics prove to be different aspects ofone probabilistic physics. The connection of quantum mechanics with classical statistical mechanics is examined and the origin of the (...)
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  50.  15
    An Accurate Approximate-Analytical Technique for Solving Time-Fractional Partial Differential Equations.M. Bishehniasar, S. Salahshour, A. Ahmadian, F. Ismail & D. Baleanu - 2017 - Complexity:1-12.
    The demand of many scientific areas for the usage of fractional partial differential equations to explain their real-world systems has been broadly identified. The solutions may portray dynamical behaviors of various particles such as chemicals and cells. The desire of obtaining approximate solutions to treat these equations aims to overcome the mathematical complexity of modeling the relevant phenomena in nature. This research proposes a promising approximate-analytical scheme that is an accurate technique for solving a variety of noninteger partial differential equations. (...)
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